On Groups in the Qubit Clifford Hierarchy WQKQ8438M7

URI	`m2://res/WQKQ8438M7`
Kind	preprint
Creators	Jonas T. Anderson
Date	2022-12-11
Subjects	arxiv quant-ph, arxiv math-ph, arxiv math.MP
Scope	border

Expressions

Date	2022-12-11
Ids	arXiv 2212.05398, DOI 10.22331/q-2024-06-13-1370

The mentions of the inventory that name this resource. Each name links to the card of its inventory row.

Item	Kind	Where	Source
32BC44K0SG	statement	corollary 1.11.1	arxiv
The Generalized semi-Clifford Conjecture	conjecture	conjecture 1.1	arxiv
3ZWDP6RBCE	statement	theorem 1.9	arxiv
41ZER46DX1	statement	lemma 1.7	arxiv
49V0RD4WZQ	statement	corollary 1.9.1	arxiv
4M0CW2G9MA	statement	lemma 1.2	arxiv
4SX0SMA3QQ	statement	lemma 4.2	arxiv
Semi-Clifford Gate	definition	definition 1.1	arxiv
886YF9DAP6	statement	theorem 5.2	arxiv
Bonus Lemma	statement	lemma 1.12	arxiv
8TPRAJP886	statement	theorem 1.10	arxiv
AC1QTHY0NS	statement	lemma 1.4	arxiv
DWQ2EJEHAA	statement	lemma 1.5	arxiv
EA8APB1TGB	statement	lemma 1.3	arxiv
F5TKPCCAZV	statement	lemma 1.1	arxiv
FACWVEB05Z	statement	lemma 1.8	arxiv
GHDDH9PWP5	statement	theorem 4.1	arxiv
Generalized Semi-Clifford Gate	definition	definition 1.2	arxiv
J9YX24ED23	statement	corollary 1.11.2	arxiv
NFTXMXHY37	statement	lemma 6.4	arxiv
Maximal Permutation groups in $\mathcal{CH}$	definition	definition 5.1	arxiv
PTFYBA85PV	statement	theorem 4.1	arxiv
PTXB2X5NGJ	statement	theorem 4.3	arxiv
Q2F2NQQQDD	statement	lemma 6.1	arxiv
QS85QX6EB7	statement	lemma 6.5	arxiv
S0PNNQBPC5	statement	lemma 6.2	arxiv
TV128R1C6A	statement	theorem 4.3	arxiv
VFZZSD8FB7	statement	corollary 4.2.1	arxiv
VP826YE2W0	conjecture	conjecture 4.1	arxiv
VRAWQ6SDBP	statement	lemma 1.6	arxiv
W69AFTX3DN	conjecture	conjecture 4.2	arxiv
X3FX6Q1CZQ	statement	theorem 1.11	arxiv
Encoding circuit Lemma	statement	lemma 4.2	arxiv
YRJ5E9N156	statement	corollary 1.10.1	arxiv
YX1GE2XGXG	statement	lemma 6.3	arxiv